let t 1 ,t 2 , t 3 be three distinct points on circle |t|=1. Let ϴ 1, ϴ 2, ϴ 3 be the arguments of t 1 ,t 2 , t 3 respectively. Then cos(ϴ 1 -ϴ 2 )+ cos(ϴ 2 -ϴ 3 )+ cos(ϴ 3 -ϴ 1 )

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Saurabh Koranglekar · Answer

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let t 1 ,t 2 , t 3 be three distinct points on circle |t|=1. Let ϴ 1, ϴ 2, ϴ 3 be the arguments of t 1 ,t 2 , t 3 respectively. Then cos(ϴ 1 -ϴ 2 )+ cos(ϴ 2 -ϴ 3 )+ cos(ϴ 3 -ϴ 1 )

let t₁,t₂, t₃be three distinct points on circle |t|=1. Let ϴ_1, ϴ_2, ϴ₃be the arguments of t₁,t₂, t₃respectively. Then cos(ϴ₁-ϴ₂)+ cos(ϴ₂-ϴ₃)+ cos(ϴ₃-ϴ₁)

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let t 1 ,t 2 , t 3 be three distinct points on circle |t|=1. Let ϴ 1, ϴ 2, ϴ 3 be the arguments of t 1 ,t 2 , t 3 respectively. Then cos(ϴ 1 -ϴ 2 )+ cos(ϴ 2 -ϴ 3 )+ cos(ϴ 3 -ϴ 1 )

let t1,t2, t3 be three distinct points on circle |t|=1. Let ϴ1, ϴ2, ϴ3 be the arguments of t1,t2, t3 respectively. Then cos(ϴ1-ϴ2)+ cos(ϴ2-ϴ3)+ cos(ϴ3-ϴ1)

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let t₁,t₂, t₃be three distinct points on circle |t|=1. Let ϴ_1, ϴ_2, ϴ₃be the arguments of t₁,t₂, t₃respectively. Then cos(ϴ₁-ϴ₂)+ cos(ϴ₂-ϴ₃)+ cos(ϴ₃-ϴ₁)